in the given figure , 'O' is the centre of circle , PQ is a chord and the tangent PR at P makes an angle of 50° with PQb ,then find angle POQ.
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Answer:
100°
Step-by-step explanation:
∠OPQ = 90° - 50° = 40°
OP = OQ (Radii of a circle)
⇒ ∠OPQ = ∠OQP = 40°
(Equal opposite sides have equal opposite angles)
∴ ∠POQ = 180° - ∠OPQ - ∠OQP
= 180° - 40°
= 100°
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